Mathematical modeling of glioma invasion and therapy approaches via kinetic theory of active particles
DOI10.1142/s0218202523500227zbMath1519.92040arXiv2203.11578OpenAlexW4321015162WikidataQ119960890 ScholiaQ119960890MaRDI QIDQ6175729
Christina Surulescu, Unnamed Author, Unnamed Author, Martina Conte
Publication date: 24 July 2023
Published in: Mathematical Models and Methods in Applied Sciences (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2203.11578
kinetic theory of active particlescombined treatment efficacyinterplay with VEGFs and blood vesselsmultiscale glioma modeling
PDEs in connection with biology, chemistry and other natural sciences (35Q92) Medical applications (general) (92C50) Cell movement (chemotaxis, etc.) (92C17) Pathology, pathophysiology (92C32)
Related Items (2)
Cites Work
- Unnamed Item
- Glioma follow white matter tracts: a multiscale DTI-based model
- \(M^5\) mesoscopic and macroscopic models for mesenchymal motion
- Mathematical modeling of capillary formation and development in tumor angiogenesis: penetration into the stroma
- A multiscale model for glioma spread including cell-tissue interactions and proliferation
- Enskog-like kinetic models for vehicular traffic
- A mathematical model of brain tumour response to radiotherapy and chemotherapy considering radiobiological aspects
- A patient-specific anisotropic diffusion model for brain tumour spread
- Derivation of a bacterial nutrient-taxis system with doubly degenerate cross-diffusion as the parabolic limit of a velocity-jump process
- Multiscale modeling of glioma pseudopalisades: contributions from the tumor microenvironment
- Modeling the effects of vasculature evolution on early brain tumor growth
- Mathematical modeling of glioma invasion: acid- and vasculature mediated go-or-grow dichotomy and the influence of tissue anisotropy
- Glioma invasion and its interplay with nervous tissue and therapy: a multiscale model
- SDE-driven modeling of phenotypically heterogeneous tumors: the influence of cancer cell stemness
- Mathematical modelling of glioma growth: the use of diffusion tensor imaging (DTI) data to predict the anisotropic pathways of cancer invasion
- A multiscale modeling approach to glioma invasion with therapy
- A MULTISCALE APPROACH TO CELL MIGRATION IN TISSUE NETWORKS
- On a class of multiscale cancer cell migration models: Well-posedness in less regular function spaces
- Higher-order models for glioma invasion: From a two-scale description to effective equations for mass density and momentum
- Effective equations for anisotropic glioma spread with proliferation: a multiscale approach and comparisons with previous settings
- A multiscale view of nonlinear diffusion in biology: From cells to tissues
- Vehicular traffic, crowds, and swarms: From kinetic theory and multiscale methods to applications and research perspectives
- What is life? A perspective of the mathematical kinetic theory of active particles
- A Novel Derivation of Rigorous Macroscopic Limits from a Micro-Meso Description of Signal-Triggered Cell Migration in Fibrous Environments
- Towards a mathematical theory of behavioral human crowds
- Multiscale Modeling of Glioma Invasion: From Receptor Binding to Flux-Limited Macroscopic PDEs
- Modeling glioma invasion with anisotropy- and hypoxia-triggered motility enhancement: From subcellular dynamics to macroscopic PDEs with multiple taxis
- On a structured multiscale model for acid-mediated tumor invasion: The effects of adhesion and proliferation
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